determine which of the following polynmials has (x+1) a factor x3 +x2 +x+1
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Answered by
7
Hello! dear,
Your answer goes like this ...
STEP:1: Put the divisor =0
x+1=0
x=-1
STEP:2: Let p[x]=x³+x²+x+1
Putting x=-1
p[-1]=[-1]³+[-1]²+[-1]+1
⇒ -1+1-1+1
⇒"0".
Thus the remainder =p[-1]=0
Since,Remainder is zero,x+1 is a factor of x³+x²+x+1.
Thank you dear,
Hope It helps.
Your answer goes like this ...
STEP:1: Put the divisor =0
x+1=0
x=-1
STEP:2: Let p[x]=x³+x²+x+1
Putting x=-1
p[-1]=[-1]³+[-1]²+[-1]+1
⇒ -1+1-1+1
⇒"0".
Thus the remainder =p[-1]=0
Since,Remainder is zero,x+1 is a factor of x³+x²+x+1.
Thank you dear,
Hope It helps.
Answered by
2
f(x) =x-1 =0=-1.
f(-1)=-1³+-1²+-1+1=0..
Or,-1+1-1-1=0.
Or,2-2=0=0=0.
Its a factor,. So...
HOPE THIS HELPS!!
f(-1)=-1³+-1²+-1+1=0..
Or,-1+1-1-1=0.
Or,2-2=0=0=0.
Its a factor,. So...
HOPE THIS HELPS!!
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